Jane is growing two kinds of bacteria in her lab. she starts with 300 bacteria of sample 1 in a petri dish and they multiply at a rate of 5 percent per minute. five minutes later, she starts growing sample 2 with the same starting amount of bacteria. these bacteria multiply at a rate of 8 percent per minute. which inequality can be used to find how many minutes it will take until the number of bacteria in sample 2 exceeds the number of bacteria in sample 1? a300(1.08)^t> 300(1.05)^t , b 300(1.08)^t-5> 300(1.05)^t, c300(1.05)^t> 300(1.08)^t-5, d300(0.92)^t-5> 300(0.92)^t, e300(0.92)^t-5> 300(0.92)^t-5 read more on -

Step-by-step explanation:

The exponential growth function with rate of growth 'r' in time 't' years is given by :-

, where A is the initial amount.

Given: For Sample 1 :

Initial amount of bacteria = 300

Rate of growth = 5%=0.05

Let t be the time period.

The exponential function that models the growth of bacteria in sample 1 :-

For Sample 2 :

Initial amount of bacteria = 300

Rate of growth = 8%=0.08

Time period = t-5

The exponential function that models the growth of bacteria in sample 2 :-

The inequality which can be used to find how many minutes it will take until the number of bacteria in sample 2 exceeds the number of bacteria in sample 1 is given by :-

sine

step-by-step explanation: